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alexandr1967 [171]
4 years ago
10

What is -8x + 2 = -7x + 10

Mathematics
2 answers:
RSB [31]4 years ago
7 0
-8x+2=-7x+10
-x+2=10
-x=8
x=-8
Anestetic [448]4 years ago
4 0
DO IT IN A CACULATOR
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60=5(1.07)x. what is initial value?​
goldenfox [79]

Answer:

The initial value is 11.2149

Step-by-step explanation:

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4 years ago
A television set that retails for $600 is markdown by 20%. at checkout, an additional 20% is marked off the price of the tv. Fin
Ivahew [28]

Answer:

$360

Step-by-step explanation:

i added 20%+20%=40% so you turn 40% into.40 then you multiply 600×.40 to get 240 since it is discounted you have to subtract so you subtract 600-240 to get 360 which is your final product

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4 years ago
How many tens are in 30 ones?
Degger [83]
There are 3 tens in one because 10 plus 10 plus 10 is 30.
6 0
3 years ago
Read 2 more answers
5x + 3y = 26<br> 6x + 7y = 21
Serjik [45]
So, look. It sorta depends on what the question is asking. Since I only have the equations, and not the question, I'll do my best.

Right, so, if you wanna know the slope and everything, the first equation 
<span>5x + 3y = 26   the slope and everything for it, it:
</span><span>Slope = -3.333/2.000 = -1.667 
x-intercept = 26/5 = 5.20000<span> 
y-intercept = 26/3 = 8.66667

And the second one </span></span>6x + 7y = 21: 
<span>Slope = -1.714/2.000 = -0.857 
x-intercept = 21/6 = 7/2 = 3.50000<span> 
y-intercept = 21/7 = 3

Now, theres also where you just wanna find "x" and "y".  Tell me which one you need to know. :)

</span></span>
4 0
4 years ago
Solid a is a right, rectangular prism, in other words is a box. The length and width are double to form solid b, but the heigth
tresset_1 [31]

Answer:

The length and width dimensions of solid 'a' are multiplied by 2 while the height remains the same to get the representative quantity in solid, b

Step-by-step explanation:

The given parameters of solid 'a' are;

The shape of solid, a = Right, rectangular prism

Let 'l' represent the length of solid 'a', let 'w' represent the width of solid 'a' and let 'h' represent the height of solid 'a'

We have;

The length of solid, l_b = 2·l

The width of solid, w_b = 2·w

The height of solid, h_b = h

Given that we have;

The length of solid, b = 2 × The length of solid, a

The width of solid, b = 2 × The width of solid, a

The height of solid, b = The height of solid, a

The dimensions of length and width of each quantity in solid 'a' will be multiplied by 2 to find the dimension of a similar quantity in solid 'b'

The change in volume from solid 'a' to solid 'b' is given as follows;

The volume of solid, 'a', Vₐ = l × w × h = l·w·h

The volume of solid, 'b', V_b = 2·l × 2·w ×h = 4·l·w·h

V_b = 4 × Vₐ

Therefore, the volume of each unit volume in solid 'a' is multiplied by 4 to get the volume of the image of the unit volume in solid 'b'

The cross sectional area of solid 'a', Aₐ = l × w

The cross sectional area of solid 'b', A_b = 2·l × 2·w = 4·l·w

A_b = 4 × Aₐ

The cross sectional area of each unit of solid 'a' is multiplied by 4 to get the image of the unit cross sectional area in solid 'b'.

Therefore;

The change in the height and width of of solid 'b' is equal to a change in twice the height and width of solid 'a' at a given height, 'h'

The relationships are;

l_b = 2·l, w_b = 2·w, h_b = h

4 0
3 years ago
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